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Limits and Continuity
Derivatives
Applications of Derivative
Derivatives of Trig-Exp-Log Functions
Geometric Vectors
Cartesian Vectors
Equations of Lines and Planes
Practice Exam Video Solutions
Applications of Derivatives
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Applications of Derivatives Videos and Resources
1. Curve Sketching
(i) Intervals of Increase/Decrease and Local Maximum/Minimum Values (of the function)
Link to video explaining critical numbers
(ii) Intervals of Concave Up/ Concave Down and Points of inflection
Link to video explaining Concavity and Inflection Points
(iii) Asymptotes (review)
Vertical Asymptotes
Horizontal Asymptotes
Oblique Asymptotes
. Overview of General Method of Curve Sketching (but add Vertical, Horizonal and Oblique Asymptotes to his explanation)
Link to overview of curve sketching
. Curve Sketching Examples (using all steps - we aren't using symmetry as is done in the examples below)
(i) Example 1
Part 1
Part 2
Example 2
Example 3 (this is a long one! 4 videos! Try it first on your own as a challenge!)
Part 1
Part 2
Part 3
Part 4
link to one final example
2.
Optimization Problems ( or maximum / minimum problems)
Overview of Optimization (actual example starts at 4:45 of video)
Example 1
Example 2
Example 3
Example 4
Example 5
Example 6
Example 7
Example 8
More Challenging Examples
Solution to Question # 3 from Wednesday's class
(note: my answer is a little different since in the video their answer is not rationalized)
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Applications of Derivatives Videos and Resources
1. Curve Sketching
(i) Intervals of Increase/Decrease and Local Maximum/Minimum Values (of the function)
Link to video explaining critical numbers
(ii) Intervals of Concave Up/ Concave Down and Points of inflection
Link to video explaining Concavity and Inflection Points
(iii) Asymptotes (review)
Vertical Asymptotes
Horizontal Asymptotes
Oblique Asymptotes
. Overview of General Method of Curve Sketching (but add Vertical, Horizonal and Oblique Asymptotes to his explanation)
Link to overview of curve sketching
. Curve Sketching Examples (using all steps - we aren't using symmetry as is done in the examples below)(i) Example 1
Part 1
Part 2
Example 2
Example 3 (this is a long one! 4 videos! Try it first on your own as a challenge!)
Part 1
Part 2
Part 3
Part 4
link to one final example
2. Optimization Problems ( or maximum / minimum problems)
Overview of Optimization (actual example starts at 4:45 of video)
Example 1
Example 2
Example 3
Example 4
Example 5
Example 6
Example 7
Example 8
More Challenging Examples
Solution to Question # 3 from Wednesday's class
(note: my answer is a little different since in the video their answer is not rationalized)